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- W3150357067 abstract "By applying the theory of quasiconformal maps in measure metric spaces that was intro-duced by Heinonen Koskela,we characterize bi-Lipschitz maps by modulus inequalities of rings andmaximal,minimal derivatives in Q-regular Loewner spaces.Meanwhile the sufficient and necessaryconditions for quasiconformal maps to become bi-Lipschitz maps are also obtained.These resultsgeneralize Rohde’s theorem in■and improve Balogh’s corresponding results in Carnot groups." @default.
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- W3150357067 date "2008-01-01" @default.
- W3150357067 modified "2023-09-24" @default.
- W3150357067 title "Bi-Lipschitz Maps in Q-regular Loewner Spaces" @default.
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